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You know that 52% of a number, x, is 65. You also know that 26% of a number, y, is 39. What are the values of x and y? Which number is greater? Explain how you can find whether x or y is greater
asked
Sep 9, 2017
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You know that
52%
of a number, x, is
65.
You also know that
26%
of a number, y, is
39.
What are the values of x and y? Which number is greater? Explain how you can find whether x or y is greater without finding their values.
Mathematics
middle-school
Roselia
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Roselia
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1
Answer
7
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so remember that percent means parts out of 100 so
52%=52/100=0.52
26%=26/100=0.26
'of' means multily
0.52 times x=65
divide both sides by 00.52
x=125
26% of a number is 39
0.26 times y=39
divide both sides by 0.26
y=150
x=125
y=150
y is greater
you know that becuase we know that 52% is exatly twice of 26% so therefor, if x=y then 52% of x is half of 26% of y so to compare them, we just divide the 65 number by 2 to find 26% of that number to get 65/2=32.5
32.5<39 so x is smaller number
Greg Terrell
answered
Sep 14, 2017
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Greg Terrell
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